Basis sequences in a stable finite type power series space
Ed Dubinsky (1980)
Studia Mathematica
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Displaying similar documents to “Subspaces of smooth sequence spaces”
Basis sequences in a stable finite type power series space
Characterization of subspaces and quotients of nuclear -spaces
Heikki Apiola (1983)
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Basic sequences in stable infinite type power series spaces
M. Alpseymen (1981)
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Basic sequences in (s)
Ed Dubinsky (1977)
Studia Mathematica
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Superspaces of (s) with basis
Lasse Holmström (1983)
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Ed Dubinsky, William Robinson (1978)
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Some remarks on Dragilev's theorem
C. Bessaga (1968)
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Complemented Infinite Type Power Series Subspaces of Nuclear Fréchet Spaces.
A. Aytuna, J. Krone, T. Terzioglu (1989)
Mathematische Annalen
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Complemented subspaces in tame power series spaces
Ed Dubinsky, Dietmar Vogt (1989)
Studia Mathematica
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Unsolved Problems
N. Aronszajn, L. Gross, S. Kwapień, N. Nielsen, A. Pełczyński, A. Pietsch, L. Schwartz, P. Saphar, S. Chevet, R. Dudley, D. Garling, N. Kalton, B. Mitjagin, S. Rolewicz, E. Schock, J. Daleckiĭ, J. Dobrakov, B. Gelbaum, G. Henkin, L. Nachbin, N. Peck, L. Waelbroeck, P. Porcelli, M. Rao, M. Zerner, V. Zakharjuta (1970)
Studia Mathematica
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1. The operator ideals and measures in linear spaces 469-472 2. Schauder bases and linear topological invariants 473-478 3. Various problems 479-483
Complemented subspaces with a strong finite-dimensional decomposition of nuclear Köthe spaces have a basis
Jörg Krone, Volker Walldorf (1998)
Studia Mathematica
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The following result is proved: Let E be a complemented subspace with an r-finite-dimensional decomposition of a nuclear Köthe space λ(A). Then E has a basis.